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Chinesta, F., Cueto, E., Grmela, M., Moya, B., Pavelka, M., & Ipka, M. (2020, July). Learning Physics from Data: A Thermodynamic Interpretation [Paper]. Workshop on Joint Structures and Common Foundations of Statistical Physics, Information Geometry and Inference for Learning (SPIGL 2020), Les Houches, France. External link
Grmela, M., Ammar, A., Chinesta, F., & Maîtrejean, G. (2014). A mesoscopic rheological model of moderately concentrated colloids. Journal of Non-Newtonian Fluid Mechanics, 212, 1-12. External link
Grmela, M., Maîtrejean, G., Chinesta, F., & Ammar, A. (2013). Kinetic Theory of Colloidal Suspensions: Morphology, Rheology, and Migration. Rheologica Acta, 52(6), 557-577. External link
Grmela, M., Ammar, A., & Chinesta, F. (2013). One and two-fiber orientation kinetic theories of fiber suspensions. Journal of Non-Newtonian Fluid Mechanics, 200, 17-33. External link
Grmela, M., Ammar, A., & Chinesta, F. (2011). Extra stress tensor in fiber suspensions: Mechanics and thermodynamics. Journal of Rheology, 55(1), 17-42. External link
Grmela, M., Chinesta, F., & Ammar, A. (2010). Mesoscopic Tube Model of Fluids Composed of Worm-Like Micelles. Rheologica Acta, 49(5), 495-506. External link
Maîtrejean, G., Ammar, A., Chinesta, F., & Grmela, M. (2012). Deterministic Solution of the Kinetic Theory Model of Colloidal Suspensions of Structureless Particles. Rheologica Acta, 51(6), 527-543. External link
Rishmawi, S., Moyne, L., Serroud, S., Rodríguez, S., Chinesta, F., Tuysuz, O., & Gosselin, F. (2025). Parameter identification of a nonlinear vertical axis rotating machine through reduced order modeling and data assimilation. Nonlinear Dynamics. External link
Rishmawi, S., Rodriguez, S., Chinesta, F., & Gosselin, F. (2024). Harmonic-modal hybrid frequency approach for parameterized non-linear. Computers & Structures, 301, 107461 (14 pages). External link
Rishmawi, S., Rodríguez, S., Gosselin, F., & Chinesta, F. (2023, May). Hybrid MB-DEIM approach for parametrized nonlinear dynamics of a vertical axis rotating machine [Paper]. Canadian Society for Mechanical Engineering (CSME) / Computational Fluid Dynamics Society of Canada (CFD Canada). International congress, Sherbrooke, Qc, Canada (1 page). Published in Progress in Canadian Mechanical Engineering, 3. External link
